Triangulating stars on the night sky

In a previous notebook, I have shown properties of the distribution of stars in the sky. Here, I would like to use the existing database of stars' positions and display them as a triangulation

Let's first initialize the notebook:

In [1]:
import numpy as np
np.set_printoptions(precision=6, suppress=True)
%matplotlib inline
%config InlineBackend.figure_format = 'svg'
import matplotlib.pyplot as plt
phi = (np.sqrt(5)+1)/2
fig_width = 10
figsize = (fig_width, fig_width/phi)

importing data

Importing all stars' position is as simple as invoking the HYG database:

In [2]:
import pandas as pd
url = "https://github.com/astronexus/HYG-Database/raw/master/hygdata_v3.csv"
space = pd.read_csv(url, index_col=0)
In [3]:
print(f'Columns in the database: {space.columns=}')
Columns in the database: space.columns=Index(['hip', 'hd', 'hr', 'gl', 'bf', 'proper', 'ra', 'dec', 'dist', 'pmra',
       'pmdec', 'rv', 'mag', 'absmag', 'spect', 'ci', 'x', 'y', 'z', 'vx',
       'vy', 'vz', 'rarad', 'decrad', 'pmrarad', 'pmdecrad', 'bayer', 'flam',
       'con', 'comp', 'comp_primary', 'base', 'lum', 'var', 'var_min',
       'var_max'],
      dtype='object')
In [4]:
print(f'Number of stars in the catalog = {len(space)=}')
Number of stars in the catalog = len(space)=119614

extracting ra, dec and mag

For which we may extract what interests us: position (right ascension and declination) and visual magnitude:

In [5]:
space_pos = space[['ra', 'dec', 'mag']]
space_pos
Out[5]:
ra dec mag
id
0 0.000000 0.000000 -26.70
1 0.000060 1.089009 9.10
2 0.000283 -19.498840 9.27
3 0.000335 38.859279 6.61
4 0.000569 -51.893546 8.06
... ... ... ...
119611 23.963895 38.629391 12.64
119612 23.996567 47.762093 16.10
119613 23.996218 -44.067905 12.82
119614 23.997386 -34.111986 12.80
119615 0.036059 -43.165974 13.05

119614 rows × 3 columns

First, right ascension is "the angular distance of a particular point measured eastward along the celestial equator from the Sun at the March equinox to the (hour circle of the) point in question above the earth." It is given in hours:

In [6]:
ra_min, ra_max = 0, 24
print(f"RA: {space_pos['ra'].min()=}, {space_pos['ra'].max()=}")
RA: space_pos['ra'].min()=0.0, space_pos['ra'].max()=23.998594

normalizing ra into az

Let's convert this in visual angle, that is in an azimuth:

In [7]:
space_norm = space_pos[['dec', 'mag']].copy()
space_norm
Out[7]:
dec mag
id
0 0.000000 -26.70
1 1.089009 9.10
2 -19.498840 9.27
3 38.859279 6.61
4 -51.893546 8.06
... ... ...
119611 38.629391 12.64
119612 47.762093 16.10
119613 -44.067905 12.82
119614 -34.111986 12.80
119615 -43.165974 13.05

119614 rows × 2 columns

In [8]:
az_min, az_max = 0, 360
def ra2az(ra):
    return az_max - ra / ra_max * az_max
In [9]:
space_norm["az"] =  ra2az(space_pos['ra'])
In [10]:
print(f"AZ: {space_norm['az'].min()=}, {space_norm['az'].max()=}")
AZ: space_norm['az'].min()=0.021090000000015152, space_norm['az'].max()=360.0

Then, declination is "comparable to geographic latitude, projected onto the celestial sphere" and is given here in degrees:

In [11]:
dec_min, dec_max = -90, 90
print(f"DEC: {space_norm['dec'].min()=}, {space_norm['dec'].max()=}")
DEC: space_norm['dec'].min()=-89.782428, space_norm['dec'].max()=89.569427

The magnitude varies a lot (the less the value, the more it is visible - "The apparent magnitudes of known objects range from the Sun at −26.7 to objects in deep Hubble Space Telescope images of magnitude +31.5"):

In [12]:
print(f"mag: {space_norm['mag'].min()=}, {space_norm['mag'].max()=}")
mag: space_norm['mag'].min()=-26.7, space_norm['mag'].max()=21.0

Let's normalize the lower bound:

In [13]:
space_norm['mag'] = space_pos['mag'] - space_pos['mag'].min()
print(f"mag: {space_norm['mag'].min()=}, {space_norm['mag'].max()=}")
mag: space_norm['mag'].min()=0.0, space_norm['mag'].max()=47.7

Let's define a threshold using the quantile function:

In [14]:
print(f"{space_norm['mag'].quantile(q=0.01)=}")
space_norm['mag'].quantile(q=0.01)=31.45

Which leaves only a limited number of stars

In [15]:
space_bright = space_norm[space_norm['mag']<space_norm['mag'].quantile(q=0.05)]
In [16]:
#space_bright = space_pos[space_pos['mag']<6]
In [17]:
print(f'Number of bright stars = {len(space_bright)=}')
Number of bright stars = len(space_bright)=5955
In [18]:
print(f"MAG: {space_bright['mag'].min()=}, {space_bright['mag'].max()=}")
MAG: space_bright['mag'].min()=0.0, space_bright['mag'].max()=32.85

scatter plots

From these elements, we may plot the stars on these coordinates:

In [19]:
stars_color = np.array([255., 235., 220.])
stars_color /= 255.
In [35]:
fig, ax = plt.subplots(figsize=(fig_width, fig_width/phi))
ax.set_facecolor('black')
ax.scatter(space_bright['az'], space_bright['dec'], c=stars_color[None, :], ec='none', s=.1 * (space_bright['mag'].max()-space_bright['mag']))
ax.set_xlabel('Azimuth')
ax.set_ylabel('Declination')
ax.set_xlim(az_min, az_max)
ax.set_ylim(dec_min, dec_max);
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do you see the Milky way?

Orion

We may want to focus on the Orion constellation:

In [21]:
orion_az_max, orion_az_min = ra2az(4.8), ra2az(6.25)
orion_dec_min, orion_dec_max = -13.0, 22.
space_orion = space_bright[(orion_az_min < space_bright['az']) * (space_bright['az'] < orion_az_max) *
                                (orion_dec_min < space_bright['dec']) * (space_bright['dec'] < orion_dec_max)]
In [22]:
print(f'Number of bright stars in orion = {len(space_orion)=}')
Number of bright stars in orion = len(space_orion)=192
In [23]:
print(f"MAG: {space_orion['mag'].min()=}, {space_orion['mag'].max()=}")
MAG: space_orion['mag'].min()=26.88, space_orion['mag'].max()=32.85
In [24]:
fig, ax = plt.subplots(figsize=(fig_width, fig_width))
ax.set_facecolor('black')
ax.scatter(space_orion['az'], space_orion['dec'], c=stars_color[None, :], s= 10 * (space_orion['mag'].max()-space_orion['mag']))
ax.set_aspect('equal')
ax.set_xlabel('Azimuth')
ax.set_ylabel('Declination')
ax.set_xlim(orion_az_min, orion_az_max)
ax.set_ylim(orion_dec_min, orion_dec_max);
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Which is to be compared to this image:

In [25]:
from  IPython.display import display, SVG, Image
display(SVG('https://upload.wikimedia.org/wikipedia/commons/f/ff/Orion_IAU.svg'))
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Triangulation

Following work with Etienne Rey, we have developped visualization based on triangulation of an optimal packing of point clouds.

In [26]:
display(Image('https://laurentperrinet.github.io/post/2021-10-04_interstices/featured.jpg'))
No description has been provided for this image

The idea here is to apply such a visualization to the stars position. IT is based on

In [27]:
import matplotlib.tri as tri
triang = tri.Triangulation(space_bright['az'], space_bright['dec'])
In [28]:
fig, ax = plt.subplots(figsize=(fig_width, fig_width))
ax.set_facecolor('black')
ax.triplot(triang, lw=0.1, color=stars_color[None, :])
ax.set_aspect('equal')
ax.set_xlabel('Azimuth')
ax.set_ylabel('Declination')
border_ratio = .95
ax.set_xlim(az_min+(az_max-az_min)*(1-border_ratio), az_min+(az_max-az_min)*border_ratio)
ax.set_ylim(dec_min+(dec_max-dec_min)*(1-border_ratio), dec_min+(dec_max-dec_min)*border_ratio);
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39.392406 L 408.334787 42.064202 M 400.78267 39.392406 L 406.93617 37.514843 M 400.78267 39.392406 L 401.869582 33.606425 M 400.78267 39.392406 L 401.008376 33.157299 M 400.760376 250.331095 L 405.739131 250.532278 M 400.760376 250.331095 L 405.154548 253.770256 M 400.760376 250.331095 L 402.655251 244.881149 M 400.715116 226.049494 L 405.323085 223.132203 M 400.715116 226.049494 L 403.693906 229.889766 M 400.715116 226.049494 L 402.040056 223.577566 M 400.626533 256.100679 L 405.154548 253.770256 M 400.626533 256.100679 L 404.429407 263.125794 M 400.507132 229.004843 L 403.693906 229.889766 M 400.507132 229.004843 L 400.715116 226.049494 M 400.452959 216.389452 L 408.582683 215.468478 M 400.452959 216.389452 L 405.443933 219.824872 M 400.452959 216.389452 L 404.902544 220.876545 M 400.452959 216.389452 L 402.040056 223.577566 M 400.325187 182.7868 L 411.975943 185.232697 M 400.325187 182.7868 L 407.546405 180.192378 M 400.325187 182.7868 L 402.01771 193.311142 M 400.325187 182.7868 L 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391.90861 40.170458 L 400.78267 39.392406 M 391.90861 40.170458 L 399.307587 42.992393 M 391.90861 40.170458 L 396.130474 51.128342 M 391.904787 203.667372 L 393.966157 198.355806 M 391.904787 203.667372 L 392.235376 203.697323 M 391.902978 88.32136 L 397.546838 87.872192 M 391.902978 88.32136 L 397.369363 85.394746 M 391.902978 88.32136 L 396.41725 89.545362 M 391.902978 88.32136 L 392.255991 90.814383 M 391.898612 210.285733 L 392.891052 210.693185 M 391.898612 210.285733 L 392.880512 214.91643 M 391.898612 210.285733 L 392.235376 203.697323 M 391.898612 210.285733 L 391.904787 203.667372 M 391.875052 274.638569 L 397.982517 277.761647 M 391.875052 274.638569 L 397.965183 277.48657 M 391.875052 274.638569 L 393.811622 272.091371 M 391.855807 166.949908 L 396.969412 169.400354 M 391.855807 166.949908 L 396.663467 165.234027 M 391.855807 166.949908 L 393.604904 163.689035 M 391.825375 109.221046 L 401.02757 110.894282 M 391.825375 109.221046 L 394.867741 103.685216 M 391.735811 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339.889473 43.579323 M 338.651204 230.363107 L 348.412045 233.339823 M 338.651204 230.363107 L 344.178013 225.667199 M 338.651204 230.363107 L 341.50881 222.271457 M 338.651204 230.363107 L 338.768927 233.400952 M 338.410102 257.311167 L 342.740957 258.951815 M 338.410102 257.311167 L 342.367484 254.030895 M 338.347895 230.826493 L 338.768927 233.400952 M 338.347895 230.826493 L 338.651204 230.363107 M 338.296926 29.387468 L 340.294798 29.373477 M 338.296926 29.387468 L 340.102986 9.057832 M 338.187315 100.931336 L 350.019447 106.309642 M 338.187315 100.931336 L 347.270057 109.00141 M 338.155592 253.922853 L 342.367484 254.030895 M 338.155592 253.922853 L 340.138326 251.149435 M 338.155592 253.922853 L 340.118718 251.276168 M 338.155592 253.922853 L 338.410102 257.311167 M 338.065407 206.592095 L 342.840802 210.885603 M 338.065407 206.592095 L 338.965131 205.31986 M 338.02255 165.658644 L 343.220242 167.479164 M 338.02255 165.658644 L 342.122842 170.058064 M 338.02255 165.658644 L 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261.715391 L 19.023198 259.512839 M 18.019134 261.715391 L 18.443808 239.616997 M 18.019134 261.715391 L 18.213194 199.557008 M 18.019134 261.715391 L 18.203119 90.696984 M 595.021902 245.55662 L 608.539477 243.922472 M 595.021902 245.55662 L 595.911782 247.351411 M 595.021902 245.55662 L 595.017613 245.559685 M 595.021902 245.55662 L 593.85625 241.330655 M 569.280018 169.221614 L 569.281698 169.223487 M 569.280018 169.221614 L 569.00479 165.056948 M 569.280018 169.221614 L 567.318958 172.644751 M 569.280018 169.221614 L 563.696738 170.769282 M 505.606948 116.662476 L 512.529972 116.330569 M 505.606948 116.662476 L 507.483249 111.594284 M 505.606948 116.662476 L 505.608576 116.666074 M 505.606948 116.662476 L 505.454945 113.61201 M 505.606948 116.662476 L 503.781772 121.142782 M 505.606948 116.662476 L 500.530156 114.100748 M 505.606948 116.662476 L 498.300145 118.838688 M 501.636391 69.553324 L 507.968425 73.303522 M 501.636391 69.553324 L 504.2027 67.897876 M 501.636391 69.553324 L 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In [29]:
fig, ax = plt.subplots(figsize=(fig_width, fig_width))
ax.set_facecolor('black')
ax.triplot(triang, lw=0.3, c=stars_color)
ax.scatter(space_orion['az'], space_orion['dec'], c=stars_color[None, :], ec='none', alpha=.5, s= 40 * (space_orion['mag'].max()-space_orion['mag']))
ax.set_aspect('equal')
ax.set_xlabel('Azimuth')
ax.set_ylabel('Declination')
ax.set_xlim(orion_az_min+(orion_az_max-orion_az_min)*(1-border_ratio), orion_az_min+(orion_az_max-orion_az_min)*border_ratio)
ax.set_ylim(orion_dec_min+(orion_dec_max-orion_dec_min)*(1-border_ratio), orion_dec_min+(orion_dec_max-orion_dec_min)*border_ratio);
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In [30]:
q = 0.01
space_norm['mag'].quantile(q=q)
Out[30]:
31.45
In [31]:
space_orion = space_norm[space_norm['mag']<space_norm['mag'].quantile(q=q)]
In [32]:
space_orion = space_orion[(orion_az_min < space_orion['az']) * (space_orion['az'] < orion_az_max) *
                           (orion_dec_min < space_orion['dec']) * (space_orion['dec'] < orion_dec_max)]

Let's now super-impose different triangulations at different magnitudes:

In [33]:
fig, ax = plt.subplots(figsize=(fig_width, fig_width))
ax.set_facecolor('black')

for mag in range(2, 8):
    #q = 1 - 0.8**mag
    #print (q)
    space_orion = space_norm.copy()
    #space_orion = space_norm[space_norm['mag']<mag]
    space_orion = space_orion[(orion_az_min < space_orion['az']) * (space_orion['az'] < orion_az_max) *
                               (orion_dec_min < space_orion['dec']) * (space_orion['dec'] < orion_dec_max)]
    space_orion = space_orion[space_orion['mag'] > space_orion['mag'].max()-mag]
    print(f'{mag=:.3f}, Number of bright stars = {len(space_orion)=}')
    triang = tri.Triangulation(space_orion['az'], space_orion['dec'])
    ax.triplot(triang, lw=9/mag**2, color=stars_color, alpha=.4)
#ax.scatter(space_orion['az'], space_orion['dec'], s= 40 * (space_orion['mag'].max()-space_orion['mag']))
ax.set_aspect('equal')
ax.set_xlabel('Azimuth')
ax.set_ylabel('Declination')
ax.set_xlim(orion_az_min+(orion_az_max-orion_az_min)*(1-border_ratio), orion_az_min+(orion_az_max-orion_az_min)*border_ratio)
ax.set_ylim(orion_dec_min+(orion_dec_max-orion_dec_min)*(1-border_ratio), orion_dec_min+(orion_dec_max-orion_dec_min)*border_ratio);
mag=2.000, Number of bright stars = len(space_orion)=8
mag=3.000, Number of bright stars = len(space_orion)=14
mag=4.000, Number of bright stars = len(space_orion)=25
mag=5.000, Number of bright stars = len(space_orion)=51
mag=6.000, Number of bright stars = len(space_orion)=140
mag=7.000, Number of bright stars = len(space_orion)=452
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299.094183 L 183.557205 288.478624 M 163.526063 299.094183 L 169.074666 272.918617 M 161.937198 367.333257 L 179.988342 369.492177 M 161.937198 367.333257 L 163.840574 331.879889 M 159.875142 197.165231 L 184.710673 185.456725 M 159.875142 197.165231 L 180.516151 146.49788 M 159.875142 197.165231 L 171.922871 141.12687 M 159.875142 197.165231 L 167.462503 215.789899 M 159.617838 401.385172 L 191.41559 419.73074 M 159.617838 401.385172 L 179.988342 369.492177 M 159.617838 401.385172 L 172.945874 433.706869 M 163.844859 -1 L 167.71023 10.256275 M 158.561959 444.866649 L 168.358149 440.057152 M 158.561959 444.866649 L 167.896866 456.880468 M 157.403315 21.929092 L 188.143895 43.677924 M 157.403315 21.929092 L 169.017717 14.146086 M 157.403315 21.929092 L 167.71023 10.256275 M 157.403315 21.929092 L 158.668129 -1 M 155.166789 318.672221 L 191.490918 316.656708 M 155.166789 318.672221 L 190.530558 309.383978 M 155.166789 318.672221 L 163.840574 331.879889 M 155.166789 318.672221 L 163.526063 299.094183 M 155.002933 478.666057 L 167.739222 494.707089 M 155.002933 478.666057 L 165.867685 482.500974 M 155.002933 478.666057 L 165.028987 464.420476 M 154.436035 382.94859 L 179.988342 369.492177 M 154.436035 382.94859 L 161.937198 367.333257 M 154.436035 382.94859 L 159.617838 401.385172 M 153.449531 328.540546 L 163.840574 331.879889 M 153.449531 328.540546 L 155.166789 318.672221 M 152.017792 205.527352 L 167.462503 215.789899 M 152.017792 205.527352 L 159.875142 197.165231 M 150.771395 50.678681 L 188.143895 43.677924 M 150.771395 50.678681 L 172.668638 91.980495 M 150.771395 50.678681 L 157.403315 21.929092 M 150.446788 351.498016 L 163.840574 331.879889 M 150.446788 351.498016 L 161.937198 367.333257 M 148.171434 302.475944 L 169.074666 272.918617 M 148.171434 302.475944 L 163.526063 299.094183 M 148.171434 302.475944 L 155.166789 318.672221 M 145.955099 501.434096 L 167.739222 494.707089 M 145.955099 501.434096 L 166.961874 541.518522 M 145.955099 501.434096 L 155.002933 478.666057 M 145.829294 375.136074 L 161.937198 367.333257 M 145.829294 375.136074 L 154.436035 382.94859 M 145.468965 548.808905 L 230.738579 574.11459 M 145.468965 548.808905 L 193.767825 558.868025 M 145.468965 548.808905 L 166.961874 541.518522 M 145.356103 335.12815 L 163.840574 331.879889 M 145.356103 335.12815 L 153.449531 328.540546 M 145.356103 335.12815 L 150.446788 351.498016 M 142.482013 27.446218 L 157.403315 21.929092 M 142.482013 27.446218 L 150.771395 50.678681 M 142.370186 413.802273 L 172.945874 433.706869 M 142.370186 413.802273 L 168.358149 440.057152 M 142.370186 413.802273 L 159.617838 401.385172 M 142.370186 413.802273 L 158.561959 444.866649 M 142.336017 413.726048 L 159.617838 401.385172 M 142.336017 413.726048 L 142.370186 413.802273 M 141.904502 547.914192 L 230.738579 574.11459 M 141.904502 547.914192 L 145.468965 548.808905 M 141.445031 331.489619 L 155.166789 318.672221 M 141.445031 331.489619 L 153.449531 328.540546 M 141.445031 331.489619 L 148.171434 302.475944 M 141.445031 331.489619 L 145.356103 335.12815 M 140.264125 355.833822 L 150.446788 351.498016 M 140.264125 355.833822 L 145.356103 335.12815 M 138.527452 359.825485 L 145.829294 375.136074 M 138.527452 359.825485 L 140.264125 355.833822 M 136.87439 254.340751 L 171.642787 228.919789 M 136.87439 254.340751 L 169.074666 272.918617 M 136.87439 254.340751 L 168.341065 261.775128 M 136.87439 254.340751 L 148.171434 302.475944 M 135.231683 381.324296 L 154.436035 382.94859 M 135.231683 381.324296 L 145.829294 375.136074 M 134.460289 532.678585 L 166.961874 541.518522 M 134.460289 532.678585 L 145.955099 501.434096 M 134.460289 532.678585 L 145.468965 548.808905 M 134.460289 532.678585 L 141.904502 547.914192 M 134.150954 464.128571 L 165.028987 464.420476 M 134.150954 464.128571 L 155.002933 478.666057 M 133.078509 435.739674 L 142.370186 413.802273 M 131.11456 364.053209 L 145.829294 375.136074 M 131.11456 364.053209 L 138.527452 359.825485 M 131.11456 364.053209 L 135.231683 381.324296 M 130.545592 389.426041 L 159.617838 401.385172 M 130.545592 389.426041 L 154.436035 382.94859 M 130.545592 389.426041 L 142.336017 413.726048 M 130.545592 389.426041 L 135.231683 381.324296 M 130.263697 82.578009 L 172.668638 91.980495 M 130.263697 82.578009 L 150.771395 50.678681 M 128.688292 451.584216 L 134.150954 464.128571 M 128.688292 451.584216 L 133.078509 435.739674 M 133.90463 -1 L 157.403315 21.929092 M 129.540331 -1 L 142.482013 27.446218 M 125.461379 353.826902 L 145.356103 335.12815 M 125.461379 353.826902 L 141.445031 331.489619 M 125.461379 353.826902 L 140.264125 355.833822 M 125.461379 353.826902 L 131.11456 364.053209 M 125.368449 388.486493 L 135.231683 381.324296 M 125.368449 388.486493 L 130.545592 389.426041 M 125.14635 94.850823 L 172.668638 91.980495 M 125.14635 94.850823 L 171.922871 141.12687 M 125.14635 94.850823 L 130.263697 82.578009 M 125.109592 460.111039 L 134.150954 464.128571 M 125.109592 460.111039 L 128.688292 451.584216 M 123.95043 541.182387 L 141.904502 547.914192 M 123.95043 541.182387 L 134.460289 532.678585 M 123.711763 500.226683 L 145.955099 501.434096 M 122.072939 469.885088 L 134.150954 464.128571 M 122.072939 469.885088 L 125.109592 460.111039 M 121.960595 451.441361 L 128.688292 451.584216 M 121.960595 451.441361 L 125.109592 460.111039 M 119.090905 438.273161 L 133.078509 435.739674 M 119.090905 438.273161 L 128.688292 451.584216 M 119.090905 438.273161 L 121.960595 451.441361 M 118.664826 409.388051 L 142.370186 413.802273 M 118.664826 409.388051 L 142.336017 413.726048 M 118.664826 409.388051 L 130.545592 389.426041 M 118.362481 518.748705 L 145.955099 501.434096 M 118.362481 518.748705 L 134.460289 532.678585 M 118.362481 518.748705 L 123.95043 541.182387 M 118.362481 518.748705 L 123.711763 500.226683 M 118.195777 264.313654 L 148.171434 302.475944 M 118.195777 264.313654 L 136.87439 254.340751 M 117.608171 483.983 L 155.002933 478.666057 M 117.608171 483.983 L 145.955099 501.434096 M 117.608171 483.983 L 134.150954 464.128571 M 117.608171 483.983 L 123.711763 500.226683 M 117.608171 483.983 L 122.072939 469.885088 M 116.019047 395.169287 L 130.545592 389.426041 M 116.019047 395.169287 L 125.368449 388.486493 M 116.019047 395.169287 L 118.664826 409.388051 M 115.46121 373.892714 L 135.231683 381.324296 M 115.46121 373.892714 L 131.11456 364.053209 M 115.46121 373.892714 L 125.461379 353.826902 M 115.46121 373.892714 L 125.368449 388.486493 M 115.46121 373.892714 L 116.019047 395.169287 M 114.586273 211.497702 L 152.017792 205.527352 M 114.586273 211.497702 L 136.87439 254.340751 M 112.965827 8.49099 L 142.482013 27.446218 M 112.965827 8.49099 L 120.210554 -1 M 112.839246 120.320779 L 171.922871 141.12687 M 112.839246 120.320779 L 125.14635 94.850823 M 112.186408 505.451352 L 123.711763 500.226683 M 112.186408 505.451352 L 118.362481 518.748705 M 112.186408 505.451352 L 117.608171 483.983 M 111.040189 527.595735 L 123.95043 541.182387 M 111.040189 527.595735 L 118.362481 518.748705 M 111.040189 527.595735 L 112.186408 505.451352 M 109.518626 174.564207 L 171.922871 141.12687 M 109.518626 174.564207 L 159.875142 197.165231 M 109.518626 174.564207 L 152.017792 205.527352 M 108.713322 175.815177 L 152.017792 205.527352 M 108.713322 175.815177 L 114.586273 211.497702 M 108.713322 175.815177 L 109.518626 174.564207 M 107.951764 421.468983 L 118.664826 409.388051 M 106.862234 482.444699 L 122.072939 469.885088 M 106.862234 482.444699 L 117.608171 483.983 M 106.862234 482.444699 L 112.186408 505.451352 M 106.698895 146.477758 L 171.922871 141.12687 M 106.698895 146.477758 L 112.839246 120.320779 M 106.698895 146.477758 L 109.518626 174.564207 M 105.979531 425.504135 L 107.951764 421.468983 M 102.373393 164.990858 L 109.518626 174.564207 M 102.373393 164.990858 L 108.713322 175.815177 M 102.373393 164.990858 L 106.698895 146.477758 M 101.835487 414.968114 L 118.664826 409.388051 M 101.835487 414.968114 L 116.019047 395.169287 M 101.835487 414.968114 L 107.951764 421.468983 M 101.835487 414.968114 L 105.979531 425.504135 M 100.604622 467.972117 L 125.109592 460.111039 M 100.604622 467.972117 L 122.072939 469.885088 M 100.604622 467.972117 L 121.960595 451.441361 M 100.604622 467.972117 L 106.862234 482.444699 M 100.141267 7.946941 L 112.965827 8.49099 M 99.274096 488.970332 L 112.186408 505.451352 M 99.274096 488.970332 L 106.862234 482.444699 M 99.274096 488.970332 L 100.604622 467.972117 M 97.435951 49.200141 L 150.771395 50.678681 M 97.435951 49.200141 L 142.482013 27.446218 M 97.435951 49.200141 L 130.263697 82.578009 M 97.435951 49.200141 L 112.965827 8.49099 M 96.683195 431.510293 L 105.979531 425.504135 M 96.683195 431.510293 L 101.835487 414.968114 M 96.438575 13.004147 L 112.965827 8.49099 M 96.438575 13.004147 L 100.141267 7.946941 M 96.438575 13.004147 L 97.435951 49.200141 M 96.245985 230.777606 L 136.87439 254.340751 M 96.245985 230.777606 L 118.195777 264.313654 M 96.245985 230.777606 L 114.586273 211.497702 M 94.454694 365.415315 L 125.461379 353.826902 M 94.454694 365.415315 L 115.46121 373.892714 M 92.685664 526.75935 L 123.95043 541.182387 M 92.685664 526.75935 L 112.186408 505.451352 M 92.685664 526.75935 L 111.040189 527.595735 M 91.816939 392.184647 L 116.019047 395.169287 M 91.816939 392.184647 L 115.46121 373.892714 M 91.816939 392.184647 L 101.835487 414.968114 M 91.816939 392.184647 L 94.454694 365.415315 M 91.29819 456.881262 L 121.960595 451.441361 M 91.29819 456.881262 L 100.604622 467.972117 M 91.29819 456.881262 L 96.683195 431.510293 M 98.714547 -1 L 112.965827 8.49099 M 94.352167 -1 L 100.141267 7.946941 M 92.488781 -1 L 96.438575 13.004147 M 88.841377 490.506546 L 100.604622 467.972117 M 88.841377 490.506546 L 99.274096 488.970332 M 90.690508 -1 L 96.438575 13.004147 M 87.752623 168.364388 L 114.586273 211.497702 M 87.752623 168.364388 L 108.713322 175.815177 M 87.752623 168.364388 L 106.698895 146.477758 M 87.752623 168.364388 L 102.373393 164.990858 M 87.461409 424.042938 L 101.835487 414.968114 M 87.461409 424.042938 L 96.683195 431.510293 M 87.461409 424.042938 L 91.816939 392.184647 M 87.461409 424.042938 L 91.29819 456.881262 M 86.302247 71.642348 L 130.263697 82.578009 M 86.302247 71.642348 L 125.14635 94.850823 M 86.302247 71.642348 L 112.839246 120.320779 M 86.302247 71.642348 L 97.435951 49.200141 M 85.598155 505.720995 L 112.186408 505.451352 M 85.598155 505.720995 L 99.274096 488.970332 M 85.598155 505.720995 L 92.685664 526.75935 M 85.598155 505.720995 L 88.841377 490.506546 M 83.575705 286.361673 L 88.290787 301.812321 M 81.872683 500.047657 L 88.841377 490.506546 M 81.872683 500.047657 L 85.598155 505.720995 M 80.887214 491.433565 L 88.841377 490.506546 M 80.887214 491.433565 L 81.872683 500.047657 M 74.223455 489.831101 L 81.872683 500.047657 M 74.223455 489.831101 L 80.887214 491.433565 M 70.520503 461.134854 L 100.604622 467.972117 M 70.520503 461.134854 L 91.29819 456.881262 M 70.520503 461.134854 L 88.841377 490.506546 M 70.520503 461.134854 L 87.461409 424.042938 M 70.520503 461.134854 L 80.887214 491.433565 M 70.520503 461.134854 L 74.223455 489.831101 M 69.221299 230.37731 L 96.245985 230.777606 M 67.976197 486.20025 L 74.223455 489.831101 M 67.976197 486.20025 L 70.520503 461.134854 M 67.12378 171.169985 L 87.752623 168.364388 M 66.887702 278.801992 L 96.245985 230.777606 M 66.887702 278.801992 L 83.575705 286.361673 M 66.887702 278.801992 L 69.221299 230.37731 M 62.906738 319.735762 L 94.454694 365.415315 M 62.906738 319.735762 L 88.290787 301.812321 M 62.906738 319.735762 L 83.575705 286.361673 M 62.906738 319.735762 L 66.887702 278.801992 M 62.898714 164.205779 L 87.752623 168.364388 M 62.898714 164.205779 L 67.12378 171.169985 M 60.043261 466.434298 L 87.461409 424.042938 M 60.043261 466.434298 L 70.520503 461.134854 M 60.043261 466.434298 L 67.976197 486.20025 M 59.411649 487.791462 L 92.685664 526.75935 M 59.411649 487.791462 L 85.598155 505.720995 M 59.411649 487.791462 L 81.872683 500.047657 M 59.411649 487.791462 L 74.223455 489.831101 M 59.411649 487.791462 L 67.976197 486.20025 M 59.411649 487.791462 L 60.043261 466.434298 M 58.977805 158.910269 L 106.698895 146.477758 M 58.977805 158.910269 L 87.752623 168.364388 M 58.977805 158.910269 L 62.898714 164.205779 M 57.488599 193.089836 L 114.586273 211.497702 M 57.488599 193.089836 L 96.245985 230.777606 M 57.488599 193.089836 L 87.752623 168.364388 M 57.488599 193.089836 L 69.221299 230.37731 M 57.488599 193.089836 L 67.12378 171.169985 M 54.434344 130.383246 L 112.839246 120.320779 M 54.434344 130.383246 L 106.698895 146.477758 M 54.434344 130.383246 L 86.302247 71.642348 M 54.434344 130.383246 L 58.977805 158.910269 M 53.08984 27.168654 L 97.435951 49.200141 M 53.08984 27.168654 L 96.438575 13.004147 M 53.08984 27.168654 L 80.787597 -1 M 53.08984 27.168654 L 86.302247 71.642348 M 52.110325 484.594628 L 92.685664 526.75935 M 52.110325 484.594628 L 60.043261 466.434298 M 52.110325 484.594628 L 59.411649 487.791462 M 51.157989 344.403691 L 94.454694 365.415315 M 51.157989 344.403691 L 91.816939 392.184647 M 51.157989 344.403691 L 87.461409 424.042938 M 51.157989 344.403691 L 62.906738 319.735762 M 51.157989 344.403691 L 60.043261 466.434298 M 51.157989 344.403691 L 52.110325 484.594628 M 47.846688 178.596804 L 69.221299 230.37731 M 47.846688 178.596804 L 67.12378 171.169985 M 47.846688 178.596804 L 66.887702 278.801992 M 47.846688 178.596804 L 57.488599 193.089836 M 44.507431 326.180045 L 66.887702 278.801992 M 44.507431 326.180045 L 62.906738 319.735762 M 44.507431 326.180045 L 52.110325 484.594628 M 44.507431 326.180045 L 51.157989 344.403691 M 44.507431 326.180045 L 47.846688 178.596804 M 42.734776 -1 L 53.08984 27.168654 M 36.591062 50.315487 L 86.302247 71.642348 M 36.591062 50.315487 L 54.434344 130.383246 M 36.591062 50.315487 L 53.08984 27.168654 M 36.591062 50.315487 L 44.507431 326.180045 M 36.591062 50.315487 L 38.921855 -1 M 371.461346 276.027854 L 394.991384 264.385342 M 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some book keeping for the notebook

In [34]:
%load_ext watermark
%watermark -i -h -m -v -p numpy,matplotlib,scipy,pillow,imageio  -r -g -b
Python implementation: CPython
Python version       : 3.9.9
IPython version      : 7.30.0

numpy     : 1.20.3
matplotlib: 3.4.3
scipy     : 1.6.0
pillow    : not installed
imageio   : 2.13.1

Compiler    : Clang 13.0.0 (clang-1300.0.29.3)
OS          : Darwin
Release     : 21.1.0
Machine     : x86_64
Processor   : i386
CPU cores   : 4
Architecture: 64bit

Hostname: ekla

Git hash: 6b0c86af026462cfae61f02aef25a3acb568faf9

Git repo: https://github.com/laurentperrinet/sciblog.git

Git branch: master